A glowing blue symmetrical fractal pattern composed of intersecting circular and curved lines on a dark blue background.

import numpy as np import matplotlib.pyplot as plt def complex_fractal_field(theta, radius, depth=4): """Fractal distortion function returning modified radius""" z = radius * np.exp(1j * theta) c = z for _ in range(depth): z = z*z + c return abs(z) % 2 def generate_binary_weight(code): return sum(int(b) for b in code) def encode_to_field_properties(code): weight = generate_binary_weight(code) phase_shift = (int(code, 2) % 12) * np.pi / 6 return weight, phase_shift def unified_fractal_geometry(ax, ecc_bits=4, arms=24, rings=5, resolution=200): codes = [format(i, f'0{ecc_bits}b') for i in range(2**ecc_bits)] theta_vals = np.linspace(0, 2*np.pi, resolution) for i, code in enumerate(codes): weight, shift = encode_to_field_properties(code) layer = (i // arms) + 1 base_radius = 0.8 + 0.3 * layer r_vals = [] x_vals = [] y_vals = [] for theta in theta_vals: radius = base_radius + 0.3 * weight * complex_fractal_field(theta + shift, base_radius) x = radius * np.cos(theta + shift) y = radius * np.sin(theta + shift) x_vals.append(x) y_vals.append(y) ax.plot(x_vals, y_vals, linewidth=1.5, alpha=0.7) # Supersymmetric reflection ax.plot([-x for x in x_vals], [-y for y in y_vals], linewidth=1.5, alpha=0.3) def show_unified_merged_visual(): fig, ax = plt.subplots(figsize=(10, 10)) ax.set_aspect('equal') ax.axis('off') unified_fractal_geometry(ax, ecc_bits=4, arms=24, rings=4) ax.set_title("Sacred Geometry + Fractal Field + Supersymmetry + ECC Flow", fontsize=13) plt.show() See more